What is 2^{1001}+4^{501}-256^{125} ?

The solution to 2^{1001}+4^{501}-256^{125} is 5.35754E301

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2^{1001}+4^{501}-256^{125}

2^{1001} + 4^{501} - 25 6^{125}

5.35754 E 301

Solution steps

2^{1001} + 4^{501} - 25 6^{125}

Follow the PEMDAS order of operations

Calculate exponents

2^{1001} : 2.14302 E 301

2^{1001}

2^{1001} = 2.14302 E 301

= 2.14302 E 301

= 2.14302 E 301 + 4^{501} - 25 6^{125}

Calculate exponents

4^{501} : 4.28603 E 301

4^{501}

4^{501} = 4.28603 E 301

= 4.28603 E 301

= 2.14302 E 301 + 4.28603 E 301 - 25 6^{125}

Calculate exponents

25 6^{125} : 1.07151 E 301

25 6^{125}

25 6^{125} = 1.07151 E 301

= 1.07151 E 301

= 2.14302 E 301 + 4.28603 E 301 - 1.07151 E 301

Add and subtract (left to right)

2.14302 E 301 + 4.28603 E 301 - 1.07151 E 301 : 5.35754 E 301

2.14302 E 301 + 4.28603 E 301 - 1.07151 E 301

2.14302 E 301 + 4.28603 E 301 = 6.42905 E 301

= 6.42905 E 301 - 1.07151 E 301

6.42905 E 301 - 1.07151 E 301 = 5.35754 E 301

= 5.35754 E 301

= 5.35754 E 301

8 6^{2} - 8 4^{2}

18 - [2 + (7 - 3 - 8) - 10]

\frac{1}{2} \times 0 + 2

5 1^{2} + 6 8^{2}

5 \times 10 - 2

What is 2^{1001}+4^{501}-256^{125} ?
The solution to 2^{1001}+4^{501}-256^{125} is 5.35754E301